The Weiss Conjecture for Bounded Analytic Semigroups
By Christian Le Merdy. 2003
85 citations recorded by the source corpus.
Subfields: Applied Mathematics
View Paper: https://www.semanticscholar.org/paper/169de0302312b0e9f8eeda4ebfd3f0211cf8c76b
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In Applied Mathematics
- Birgit Jacob
- J. V. Neerven
- Jonathan R. Partington
- Hans J. Zwart
- Felix L. Schwenninger
- Christian Le Merdy
- Lutz Weis
- Mark Veraar
Citations in the corpus
- γ-Radonifying Operators: A Survey (2010, result): “[75] C. Le Merdy, The Weiss conjecture for bounded analytic semigroups, J. London Math.”
- Admissibility of Control and Observation Operators for Semigroups: A Survey (2004, background): “In [53] it is shown that if the semigroup is analytic and the underlying space has cotype 2, then the existence of a bounded H(Σα) functional calculus (cf.”
- H^\infty functional calculus and square function estimates for Ritt operators (2012, background): “2 in [37], one obtains an equivalence ∥∥∥∑ m tm em ∥∥∥ T,1 ≈ (∑”
- On continuity of solutions for parabolic control systems and input-to-state stability (2017, methodology): “Setting our results, in particular Theorem 10, in context with Le Merdy’s characterization of when the L2-Weiss conjecture holds true, [26], we arrive at the following list of equivalent conditions:”